Piecrust asked:
Regardless of which numbers are shown on the grid before attempting to complete it. I imagine factorial Mathematics comes into it somewhere. For instance, there are 9! (9 x 8 x 7 x 6 x 5 x 4 x 3 x 2 x 1)different ways of writing the numbers 1 to 9. Is there a formula for working out the total of different Sudoku solutions?







I didn’t know you can have several answers for a Sudoku problem. I think there’s only 1 answer per problem.
The number of classic 9×9 Sudoku solution grids was shown in 2005 by Bertram Felgenhauer and Frazer Jarvis to be 6,670,903,752,021,072,936,960
i dont think there are any solutions for you to get what number gets in the box. but i always use this “technique” where i list down all the possible numbers to be fitted in the boxes and crash the number at other boxes horizontal or vertical to it once i am sure that the specific number should be placed in there. i find it easier that way.
well we all have different ways of solving sudoku. that was just my way of solving it.
I always thought that if if you looked long enough at these particular puzzles they are solved anyway. So therefore none.
You have answered….mmmmmmmm….well done.
look your solution is untrue because of the way sudokus are created.The general idea of creating sudokus is to make them unique.When you find a sudoku,this should be designed by an algorithm which makes it unique